• International Journal of Technology (IJTech)
  • Vol 6, No 5 (2015)

Determination of the Viscosity Value based on the Influence of the Sliding Plane by using a Flume Channel

Determination of the Viscosity Value based on the Influence of the Sliding Plane by using a Flume Channel

Title: Determination of the Viscosity Value based on the Influence of the Sliding Plane by using a Flume Channel
Budijanto Widjaja, Ignatius Tommy Pratama

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Published at : 30 Dec 2015
Volume : IJtech Vol 6, No 5 (2015)
DOI : https://doi.org/10.14716/ijtech.v6i5.1047

Cite this article as:
Widjaja, B., Pratama, I.T., 2015. Determination of the Viscosity Value based on the Influence of the Sliding Plane by using a Flume Channel. International Journal of Technology. Volume 6(5), pp. 800-808

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Budijanto Widjaja Department of Civil Engineering, Faculty of Engineering, Parahyangan Catholic University, Ciumbuleuit No. 94, West Java 40141, Indonesia
Ignatius Tommy Pratama Department of Civil Engineering, Faculty of Engineering, Parahyangan Catholic University, Ciumbuleuit No. 94, West Java 40141, Indonesia
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Abstract
Determination of the Viscosity Value based on the Influence of the Sliding Plane by using a Flume Channel

Mudflow is a type of mass movement with high velocity. It is comprised mainly of silt and clay-sized particles. Mudflow movement behavior involves undrained shear strength and viscosity as part of a resistance force that withstands shear stress as a driving force. Many methods have been developed to determine the value of viscosity. This study used Vallejo and Scovazzo’s modification method to determine the viscosity value, and assumed that mudflow material behaves as a Bingham plastic material. A flume channel was used in this study to measure the displacement and time required for mud to flow in order to obtain the mudflow transportation velocity. The measurement was conducted for four different slope angles and water contents. To compare the samples, Kaolin soil was used for the pilot project and Parakan Muncang soil was used as the natural landslide material in order to obtain the viscosity value throughout this study. This study aims to evaluate the capability of Vallejo and Scovazzo’s method to determine the viscosity value. We found that Vallejo and Scovazzo’s method cannot be used in a single slope angle. This approach requires that the sliding plane angle be adjusted for varying shear stress magnitudes, and that, consequently, different strain rates for each shear stress are obtained. The correlation curve between the shear stress and the strain rate, which corresponds to the Bingham plastic material curve, needs to be governed. The viscosity value was obtained by calculating the gradient of the linear tangent line. Furthermore, Vallejo and Scovazzo’s method is recommended only for tests at a low strain rate level, as a high strain level would cause difficulties in recording string displacement and mud transportation time. However, testing mud at a low strain rate level will obtain a higher value of mud viscosity that is not representative of mudflow viscosity.

Liquid limit, Mudflow, Undrained shear strength, Viscosity, Water content

References

Jeong, S.W., 2010. Grain Size Dependent Rheology on the Mobility of Debris Flow. Geoscience Journal, Volume 14(4), pp. 359–369

Lee, S.H.H., Widjaja, B., 2013. Phase Concept for Mudflow based on the Influence of Viscosity. Soils and Foundations, Volume 53(1), pp. 77–90

Liu, J.G., Mason, P.J., 2009. Essential Image Processing and GIS for Remotes Sensing, Wiley-Blackwell

Locat, J., Demers, D., 1988. Viscosity, Yield Stress, Remolded Strength, and Liquidity Index Relationships for Sensitive Clays. Canadian Geotechnical Journal, Volume 25, pp. 799–806

Locat, J., 1997. Normalized Rheological Behavior of Fine Muds and their Flow Properties in a Pseudoplastic Regime. In: Proceedings of 1st International Conference on Debris Flow Hazards Mitigation, pp. 260–269, San Francisco, USA

O’Brien, J.S. in Rickenmann, D., Chen, C.L. (Eds.), 2003. Reasonable Assumptions in Routing a Dam Break Mudflow. In: Proceedings of Debris Flow Hazards Mitigation: Mechanics, Prediction, and Assessment, pp. 309–324, Switzerland

Rajapakse, R., 2008. Geotechnical Engineering Calculations and Rules of Thumb, Butterworth Heinemann

Mahajan, S.P., Budhu, M., 2006. Viscous Effects on Penetrating Shafts in Clays. Acta Geotechnica, Volume 1, pp. 157–165

Mahajan, S.P., Budhu, M., 2008. Shear Viscosity of Clays to Compute Viscous Resistance. In: Proceedings of the 12th International Conference of International Association for Computer Methods and Advances in Geomechanics, pp. 35–46, Goa, India

Schrott L., Dikau, R., Brunden, D., 1996. Landslide recognition, Identification, Movement, and Causes, John Wiley & Sons

Vallejo, L.E., Scovazzo, V.A., 2003. Determination of the Shear Strength Parameters Associated with Mudflows. Soils and Foundations, Volume 43(2), pp. 129–133

Widjaja, B., Lee, S.H.H., 2013. Flow Box Test for Viscosity of Soil in Plastic and Viscous Liquid States, Soils and Foundations, Volume 53(1), pp. 35–46

Widjaja, B., Setiabudi, D.W., 2014. Determination of the Soil Rheology Parameter using Vane Shear Test to Explain Mudflow Movement (in Indonesian). In: Proceedings of Seminar Nasional Geoteknik, Yogyakarta, Indonesia